4.7 Article

SCGICAR: Spatial concatenation based group ICA with reference for fMRI data analysis

期刊

COMPUTER METHODS AND PROGRAMS IN BIOMEDICINE
卷 148, 期 -, 页码 137-151

出版社

ELSEVIER IRELAND LTD
DOI: 10.1016/j.cmpb.2017.07.001

关键词

fMRI; ICA; PCA; Spatial concatenation; Multi-objective optimization; Post-processing

资金

  1. National Natural Science Foundation of China [31470954]
  2. Research Foundation from Shanghai Science and Technology Project [14590501700]
  3. Programs for Graduate Special Endowment Fund for Innovative Developing [2015ycx081]
  4. Excellent Doctoral Dissertation Cultivation of Shanghai Maritime University [2015bxlp005]

向作者/读者索取更多资源

Background and Objective: With the rapid development of big data, the functional magnetic resonance imaging (fMRI) data analysis of multi-subject is becoming more and more important. As a kind of blind source separation technique, group independent component analysis (GICA) has been widely applied for the multi-subject fMRI data analysis. However, spatial concatenated GICA is rarely used compared with temporal concatenated GICA due to its disadvantages. Methods: In this paper, in order to overcome these issues and to consider that the ability of GICA for fMRI data analysis can be improved by adding a priori information, we propose a novel spatial concatenation based GICA with reference (SCGICAR) method to take advantage of the priori information extracted from the group subjects, and then the multi-objective optimization strategy is used to implement this method. Finally, the post-processing means of principal component analysis and anti-reconstruction are used to obtain group spatial component and individual temporal component in the group, respectively. Results: The experimental results show that the proposed SCGICAR method has a better performance on both single-subject and multi-subject fMRI data analysis compared with classical methods. It not only can detect more accurate spatial and temporal component for each subject of the group, but also can obtain a better group component on both temporal and spatial domains. Conclusions: These results demonstrate that the proposed SCGICAR method has its own advantages in comparison with classical methods, and it can better reflect the commonness of subjects in the group. (C) 2017 Elsevier B.V. All rights reserved.

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